奇数样本量3至21的AGF投票分布
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该范例展示了奇数样本量从3到21的AGF投票分布情况。涉及的核心数学概念包括统计分布、标准差和统计特征。通过使用GeoGebra命令如If, Sum等,构造了多个线段和点,展示了不同样本量下的投票分布变化。适合统计学和概率论的学习与教学。
GeoGebra 命令及参数
If(B3 > A3, 0, ((C3 * $E$1^(B3)) * (1 - $E$1)^(A$2 - B3))) → E3If(B4 > A4, 0, ((C4 * $E$1^(B4)) * (1 - $E$1)^(A$2 - B4))) → E4If(B5 > A5, 0, ((C5 * $E$1^(B5)) * (1 - $E$1)^(A$2 - B5))) → E5If(B6 > A6, 0, ((C6 * $E$1^(B6)) * (1 - $E$1)^(A$2 - B6))) → E6If(B7 > A7, 0, ((C7 * $E$1^(B7)) * (1 - $E$1)^(A$2 - B7))) → E7If(B8 > A8, 0, ((C8 * $E$1^(B8)) * (1 - $E$1)^(A$2 - B8))) → E8If(B9 > A9, 0, ((C9 * $E$1^(B9)) * (1 - $E$1)^(A$2 - B9))) → E9If(B10 > A10, 0, ((C10 * $E$1^(B10)) * (1 - $E$1)^(A$2 - B10))) → E10If(B11 > A11, 0, ((C11 * $E$1^(B11)) * (1 - $E$1)^(A$2 - B11))) → E11If(B2 > A2, 0, ((C2 * $E$1^(B2)) * (1 - $E$1)^(A$2 - B2))) → E2If(B2 > (0.5 * A2), E2, 0) → F2If(B3 > (0.500000000000002 * A3), E3, 0) → F3If(B4 > (0.500000000000002 * A4), E4, 0) → F4If(B5 > (0.500000000000002 * A5), E5, 0) → F5If(B6 > (0.500000000000002 * A6), E6, 0) → F6If(B7 > (0.500000000000002 * A7), E7, 0) → F7If(B8 > (0.500000000000002 * A8), E8, 0) → F8If(B9 > (0.500000000000002 * A9), E9, 0) → F9If(B10 > (0.500000000000002 * A10), E10, 0) → F10If(B11 > (0.500000000000002 * A11), E11, 0) → F11If(F2 > 0, "Correct", "False") → G2If(F3 > 0, "Correct", "False") → G3If(F4 > 0, "Correct", "False") → G4If(F5 > 0, "Correct", "False") → G5If(F6 > 0, "Correct", "False") → G6If(F7 > 0, "Correct", "False") → G7If(F8 > 0, "Correct", "False") → G8If(F9 > 0, "Correct", "False") → G9If(F10 > 0, "Correct", "False") → G10If(F11 > 0, "Correct", "False") → G11If(B12 > A12, 0, ((C12 * $E$1^(B12)) * (1 - $E$1)^(A$2 - B12))) → E12If(B12 > (0.500000000000004 * A12), E12, 0) → F12If(F12 > 0, "Correct", "False") → G12If(B13 > A13, 0, ((C13 * $E$1^(B13)) * (1 - $E$1)^(A$2 - B13))) → E13If(B13 > (0.500000000000004 * A13), E13, 0) → F13If(F13 > 0, "Correct", "False") → G13If(B14 > A14, 0, ((C14 * $E$1^(B14)) * (1 - $E$1)^(A$2 - B14))) → E14If(B14 > (0.500000000000004 * A14), E14, 0) → F14If(F14 > 0, "Correct", "False") → G14If(B15 > A15, 0, ((C15 * $E$1^(B15)) * (1 - $E$1)^(A$2 - B15))) → E15If(B15 > (0.500000000000004 * A15), E15, 0) → F15If(F15 > 0, "Correct", "False") → G15If(B16 > A16, 0, ((C16 * $E$1^(B16)) * (1 - $E$1)^(A$2 - B16))) → E16If(B16 > (0.500000000000004 * A16), E16, 0) → F16If(F16 > 0, "Correct", "False") → G16If(B17 > A17, 0, ((C17 * $E$1^(B17)) * (1 - $E$1)^(A$2 - B17))) → E17If(B17 > (0.500000000000004 * A17), E17, 0) → F17If(F17 > 0, "Correct", "False") → G17If(B18 > A18, 0, ((C18 * $E$1^(B18)) * (1 - $E$1)^(A$2 - B18))) → E18If(B18 > (0.500000000000004 * A18), E18, 0) → F18If(F18 > 0, "Correct", "False") → G18If(B19 > A19, 0, ((C19 * $E$1^(B19)) * (1 - $E$1)^(A$2 - B19))) → E19If(B19 > (0.500000000000004 * A19), E19, 0) → F19If(F19 > 0, "Correct", "False") → G19If(B20 > A20, 0, ((C20 * $E$1^(B20)) * (1 - $E$1)^(A$2 - B20))) → E20If(B20 > (0.500000000000004 * A20), E20, 0) → F20If(F20 > 0, "Correct", "False") → G20If(B21 > A21, 0, ((C21 * $E$1^(B21)) * (1 - $E$1)^(A$2 - B21))) → E21If(B21 > (0.500000000000004 * A21), E21, 0) → F21If(F21 > 0, "Correct", "False") → G21If(B22 > A22, 0, ((C22 * $E$1^(B22)) * (1 - $E$1)^(A$2 - B22))) → E22If(B22 > (0.500000000000004 * A22), E22, 0) → F22If(F22 > 0, "Correct", "False") → G22If(B23 > A23, 0, ((C23 * $E$1^(B23)) * (1 - $E$1)^(A$2 - B23))) → E23If(B23 > (0.500000000000006 * A23), E23, 0) → F23If(F23 > 0, "Correct", "False") → G23Sum(F2:F23) → G1